Third and Fourth Order Accurate Schemes for Hyperbolic Equations of Conservation Law Form

It is shown that for quasi-linear hyperbolic systems of the conservation form W sub t = -(F sub x) = -A(W sub x), it is possible to build up relatively simple finite difference numerical schemes accurate to 3rd and 4th order provided that the matrix A satisfies commutativity relations with its parti...

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Bibliographische Detailangaben

Hauptverfasser:	Zwas, Gideon, Abarbanel, Saul
Format:	Report
Sprache:	eng
Schlagworte:	BOUNDARY VALUE PROBLEMS CONTINUUM MECHANICS DIFFERENCE EQUATIONS FINITE DIFFERENCE THEORY HYDRODYNAMICS HYPERBOLIC DIFFERENTIAL EQUATIONS ISRAEL NONLINEAR DIFFERENTIAL EQUATIONS NUMERICAL ANALYSIS NUMERICAL INTEGRATION Numerical Mathematics PARTIAL DIFFERENTIAL EQUATIONS
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